Exam 11: Roots, Radicals, and Complex Numbers
Exam 1: Real Numbers603 Questions
Exam 2: Solving Linear Equations and Inequalities193 Questions
Exam 3: Applications of Algebra93 Questions
Exam 4: Graphing Linear Equations125 Questions
Exam 5: Exponents and Polynomials355 Questions
Exam 6: Factoring196 Questions
Exam 7: Rational Expressions and Equations250 Questions
Exam 8: Functions and Their Graphs125 Questions
Exam 9: Systems of Linear Equations139 Questions
Exam 10: Inequalities in One and Two Variables111 Questions
Exam 11: Roots, Radicals, and Complex Numbers288 Questions
Exam 12: Quadratic Functions219 Questions
Exam 13: Exponential and Logarithmic Functions229 Questions
Exam 14: Conic Sections104 Questions
Exam 15: Sequences, Series, and the Binomial Theorem140 Questions
Exam 16: Appendix Review of Decimals and Percent82 Questions
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Simplify by rationalizing the denominator.
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Simplify. Assume all variables represent positive real numbers.
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Write the expression in exponential form. Assume that all variables represent positive real numbers.
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Evaluate if possible. If the expression is not a real number, so state.
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Simplify. Assume all variables represent positive real numbers.
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Provide an appropriate response.
-A perfect is a number or expression that can be written as a square of an expression.
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Simplify. Assume all variables represent positive real numbers.
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Solve the problem.
-A formula for the length of a diagonal from the upper corner of a box to the opposite lower corner is
where L, W, and H are the length, width, and height, respectively. Find the length of the diagonal of the box if the length is 23 inches, width is 13 inches, and height is 9 inches. Leave your answer in
Simplified radical form. 


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Write the expression in radical form. Assume that all variables represent positive real numbers.
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